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Equidistant

Equidistant

Equidistant. A point is equidistant from two figures if the point is the same distance from each figure. Examples: midpoints and parallel lines. 5.2-5.4: Special Segments. Objectives: To use and define perpendicular bisectors, angle bisectors, medians, and altitudes

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5.3 Use Angle Bisectors of Triangles

5.3 Use Angle Bisectors of Triangles

5.3 Use Angle Bisectors of Triangles. Objectives. Use properties of angle bisectors Locate the incenter. Vocabulary. Recall, an angle bisector is a ray that divides an angle into two congruent adjacent angles.

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Chapter 5.3 Notes: Use Angle Bisectors of Triangles

Chapter 5.3 Notes: Use Angle Bisectors of Triangles

Chapter 5.3 Notes: Use Angle Bisectors of Triangles. Goal: You will use angle bisectors to find distance relationships. Review : An angle bisector is a ray that divides an angle into two congruent adjacent angles.

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EXAMPLE 1

EXAMPLE 1

Find the measure of ? GFJ. Because JG FG and JH FH and JG = JH = 7, FJ bisects GFH by the Converse of the Angle Bisector Theorem. So, m GFJ = m HFJ = 42. o. EXAMPLE 1. Use the Angle Bisector Theorems. SOLUTION.

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192 views • 8 slides
EXAMPLE 1

EXAMPLE 1

Find the measure of ? GFJ. Because JG FG and JH FH and JG = JH = 7, FJ bisects GFH by the Converse of the Angle Bisector Theorem. So, m GFJ = m HFJ = 42. o. EXAMPLE 1. Use the Angle Bisector Theorems. SOLUTION.

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146 views • 8 slides

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